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Semiclassical Monte-Carlo approach for modelling non-adiabatic dynamics in extended molecules

机译:半经典蒙特卡洛方法用于模拟扩展分子中的非绝热动力学

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摘要

Modelling of non-adiabatic dynamics in extended molecular systems and solids is a next frontier of atomistic electronic structure theory. The underlying numerical algorithms should operate only with a few quantities (that can be efficiently obtained from quantum chemistry), provide a controlled approximation (which can be systematically improved) and capture important phenomena such as branching (multiple products), detailed balance and evolution of electronic coherences. Here we propose a new algorithm based on Monte-Carlo sampling of classical trajectories, which satisfies the above requirements and provides a general framework for existing surface hopping methods for non-adiabatic dynamics simulations. In particular, our algorithm can be viewed as a post-processing technique for analysing numerical results obtained from the conventional surface hopping approaches. Presented numerical tests for several model problems demonstrate efficiency and accuracy of the new method.
机译:扩展分子系统和固体中非绝热动力学的建模是原子电子结构理论的下一个前沿。基本的数值算法应仅使用少量数量(可以从量子化学有效地获得),提供受控的近似值(可以系统地改进),并捕获重要的现象,例如分支(多种产物),分子的详细平衡和演化电子连贯性。在此,我们提出了一种基于经典轨迹的蒙特卡洛采样的新算法,该算法可以满足上述要求,并为非绝热动力学仿真的现有表面跳变方法提供通用框架。特别地,我们的算法可以看作是一种后处理技术,用于分析从常规表面跳变方法获得的数值结果。提出的针对几个模型问题的数值测试证明了该新方法的有效性和准确性。

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